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- // Sorting is performed by generating the binary search tree and then
- // constructing the sorted array on recursive walk. Neither stage makes use of
- // recursive function calls. The latter one imitates it (stack, stack pointer,
- // instruction pointer, return instruction pointer). A node is extremely
- // compact, as the index of the node itself is the index of the corresponding
- // array element, the first and the second fields are indices of nodes, that
- // stand for an element, which is less, and one, which is greater,
- // respectively.
- int *tree_mk(void *arr_, size_t num, size_t sz, int (*cmp)(void*,void*))
- {
- char (*arr)[sz] = arr_;
- int (*t)[2] = malloc(num * 2 * sizeof(int));
- t[0][0] = t[0][1] = -1;
- for (int i = 1; i < num; ++i) {
- t[i][0] = t[i][1] = -1;
- int i_ = -1, _i = 0, j;
- while (_i != -1) {
- i_ = _i;
- j = (cmp(&arr[i], &arr[i_]) < 0) ? 0 : 1;
- _i = t[i_][j];
- }
- t[i_][j] = i;
- }
- return (int *)t;
- }
- void tree_vec(void *dst_, void *src_, size_t sz, int (*tree)[2])
- {
- char (*dst)[sz] = dst_, (*src)[sz] = src_;
- enum { IDX, RET };
- int stack[0x1000][2];
- stack[0][IDX] = stack[0][RET] = 0;
- for (int sp = 0, ip = 0; sp != -1; ++ip) {
- int idx = stack[sp][IDX],
- ret = stack[sp][RET];
- switch (ip) {
- case 0:
- if (tree[idx][0] != -1) {
- ++sp;
- stack[sp][IDX] = tree[idx][0];
- stack[sp][RET] = ip;
- ip = -1;
- }
- break;
- case 1:
- memcpy(dst++, src[idx], sz);
- break;
- case 2:
- if (tree[idx][1] != -1) {
- ++sp;
- stack[sp][IDX] = tree[idx][1];
- stack[sp][RET] = ip;
- ip = -1;
- }
- break;
- case 3:
- --sp;
- ip = ret;
- break;
- }
- }
- }
- void tsort(void *dst, size_t num, size_t sz, int (*cmp)(void*,void*))
- {
- void *src = malloc(num * sz);
- memcpy(src, dst, num * sz);
- int *tree = tree_mk(src, num, sz, cmp);
- tree_vec(dst, src, sz, (int (*)[2])tree);
- free(tree);
- free(src);
- }
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